Is (~p v q) v (p a ng) a tautology, a contradiction, or neither a tautology nor a contradiction? To find the answer, first complete the truth table below. ~p ~p v q PA ng (~p v q) v (p A ng) F T F Which of the following answers the question? The truth table shows that (~p v g) v (p A ng) can be both true and false, depending on the values of p and q, which proves that it is a contradiction. The truth table shows that (~p v g) v (p A ng) can be both true and false, depending on the values of p and q, which proves that it is neither a tautology nor a contradiction. The truth table shows that (~p v g) v (p A ng) is true for every value of p and q, and so it is a tautology. The truth table shows that (on y a) v (n A Na) is false for every value of p and a. and so it is a contradiction.